directly in the function f·The adr ttitnge that its value can \"vsily be dangrd
ID: 1634948 • Letter: D
Question
directly in the function f·The adr ttitnge that its value can "vsily be dangrd in the driver part of the program rather than in the functim, for example whra ultiple I ts with differrat valurs of-a nerd to he euanpazed in a single MATLAB Egwe winlow. Figue L.5a: Hanie motican From the graph in Fig. L5a answer the folloning qunstiona (a) Which curve represents y-y() How do you kow (b) What is the period of the motion? Aner this quenticn Erst grapically y reading the period fna. the guapa) and then analytically (by limling the period taing ). (c) We say that the mass comes to rest if, after a certain time, the position of the mass remains within an arbitrary small distance from the equibbrium position. Will the mass ever come to rest? Why G2016 Stefamin Trarogma, SoISS, ASU MATLAB sonas: Laoratory (d) what = thr amplitude af the cillations & y? (e) What is theaximum velocity (in magnitude) attained by the mass, and when is it attained? Make sure you give all the t-values at which the velocity is maximam and the correspooding maximam value. The tvalues can be determined by magnifying the MATLAB figure using the magnify battonand using the periodixity of the velocity function. () How does the size of the mass m and the stitsess k od the spring afeet the motion Support your answer first with a theocetical analysis on how-and therefore the period of the oscillation-is related to m and k, and then graphically by running LABOSerl.n first with m = 5 and 9 and then with m = l and k = 18. Include the corresponding graphs.Explanation / Answer
graph is not properly mentioned as no information is given for x and y axis :
a) so y =y(t) is a graph parallel to x axis at t
b) period of oscillation is 2 sec it can be seen directly from the graph.
c) mass can only come to rest if resistance is present in the atmosphere but if it is frictionless then ball can never come to the rest.
d) The peak point of the graph is amplitude is for oscillation y since image is not clear here so please look at the peak point that will be its amplitude.
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